Weitere Beispiele werden automatisch zu den Stichwörtern zugeordnet - wir garantieren ihre Korrektheit nicht.
Research in computability theory has typically focused on decision problems.
Computability is the ability to solve a problem in an effective manner.
This allows for an analysis using the techniques of computability theory.
In computability theory, a counter is considered a type of memory.
Indeed, the term "recognizable" has a different meaning in computability theory.
Note that it is not optimized for computability and has very poor performance.
Much of computability theory builds on the halting problem result.
In the computability theory, represents the return value of a program .
Classical computability theory is based on the data types of strings or natural numbers.
This definition is especially suitable to questions of computability and elementary set theory.
He is best known for his work in the field that eventually became known as computability theory.
In computability theory a decision problem requires a simple yes-or-no answer.
These data are then prepared and cleansed to allow for initial computability.
Computability theory - What is calculable with the current models of computers.
It developed into a study of abstract computability, which became known as recursion theory.
Whether or not they are unpredictable in terms of computability theory is a subject of current research.
This is the kind of question that computability theory and complexity theory ask.
Computability theory is about what can and cannot be computed by people and machines.
In computability theory, a range problem is a weakened form of a search problem.
Computable functions are the basic objects of study in computability theory.
While here Kenneth researched on group theory and computability theory.
They also plan to analyze such topics as computability theory, data structures, and algorithms.
My work relates to the theory of computability.
The premise relies on functional computability, where objects and functions are of the same type.
Developing a mathematical theory of computability which speaks the language of levels.